An arborescence, which is a directed analogue of a spanning tree in an
u...
One of the most important topics in discrete fair division is whether an...
The qubit routing problem, also known as the swap minimization problem, ...
We prove that the computation of a combinatorial shortest path between t...
The 2-Edge-Connected Spanning Subgraph problem (2-ECSS) is one of the mo...
An arborescence in a digraph is an acyclic arc subset in which every ver...
In 1973, Fisk proved that any 4-coloring of a 3-colorable triangulation
...
In this paper, we consider a transformation of k disjoint paths in a gra...
We consider the problem of determining whether a target item assignment ...
In the optimal general factor problem, given a graph G=(V, E) and a set
...
We consider the problem of reforming an envy-free matching when each age...
We study the problem of fairly allocating a set of indivisible goods to
...
Finding a single best solution is the most common objective in
combinato...
We investigate the complexity of finding a transformation from a given
s...
We study the problem of efficiently and fairly allocating a set of
indiv...
We initiate the study of k-edge-connected orientations of undirected gra...
A cactus is a connected graph that does not contain K_4 - e as a minor.
...
Non-deterministic constraint logic (NCL) is a simple model of computatio...
We study the problem of finding a maximum cardinality minimal separator ...
Given a graph G = (V,E), A ⊆ V, and integers k and ℓ, the
(A,ℓ)-Path Pac...
In this paper, we study the problem of maximizing social welfare in
comb...
The cut-set ∂(S) of a graph G=(V,E) is the set of edges that have
one en...
Let G be a graph and T_1,T_2 be two spanning trees of G. We say that
T_1...
In fair division problems, we are given a set S of m items and a set N
o...
The weighted T-free 2-matching problem is the following
problem: given a...
A graph G = (V,E) is a double-threshold graph if there exist a
vertex-we...
We study two variants of Maximum Cut, which we call
Connected Maximum Cu...
Motivated by adjacency in perfect matching polytopes, we study the short...
The matroid parity (or matroid matching) problem, introduced as a common...
Recent empirical evaluations of exact algorithms for Feedback Vertex Set...
We study Subgraph Isomorphism on graph classes defined by a fixed forbid...
We study the perfect matching reconfiguration problem: Given two perfect...
The Max-Cut problem is known to be NP-hard on general graphs, while it c...
For a positive integer t and a graph G, an additive t-spanner of G is
a ...
A set function is called XOS if it can be represented by the maximum of
...
The parity of the length of paths and cycles is a classical and well-stu...